Problems in many applications lead to large, sparse linear systems with coefficient matrices that are invertible and have little other structure. In such problems, the solution u=Af is typically calculated only to compute further functionals of that solution. This paper performs preliminary research into the practical question: determine methods that converge to the functional value l_{n}â†'l(u) much more rapidly than u_{n}â†'u
SIGLEAvailable from British Library Document Supply Centre- DSC:4335.26205(HPL--92-167) / BLDSC - Br...
The availability of very high speed automatic digital13; computers with lsrge and fast Bemories has ...
Large systems of linear equations over $mathbb{F_2$ with sparse coefficient matrices have to be solv...
Problems in many applications lead to large, sparse linear systems with coefficient matrices that ar...
It is not uncommon to encounter problems that lead to large, sparse linear systems with coefficient ...
In the second edition of this classic monograph, complete with four new chapters and updated referen...
For the solution of large sparse linear systems arising from interpo-lation problems using compactly...
Solving large, sparse systems of linear equations of the form Ax b is a key com-ponent in many scie...
An over view of advanced techniques for solving large sparse linear systems of equations is presente...
Some important applicative problems require the evaluation of functions of large and sparse and/or l...
This paper describes implementations of eight algorithms of Newton and quasi-Newton type for solving...
AbstractWe consider the problem of approximate solution x̄ of of a linear system Ax = b over the rea...
We give a new theoretical tool to solve sparse systems with finitely many solutions. It is based on ...
We propose a novel iterative algorithm for solving a large sparse linear system. The method is based...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/15...
SIGLEAvailable from British Library Document Supply Centre- DSC:4335.26205(HPL--92-167) / BLDSC - Br...
The availability of very high speed automatic digital13; computers with lsrge and fast Bemories has ...
Large systems of linear equations over $mathbb{F_2$ with sparse coefficient matrices have to be solv...
Problems in many applications lead to large, sparse linear systems with coefficient matrices that ar...
It is not uncommon to encounter problems that lead to large, sparse linear systems with coefficient ...
In the second edition of this classic monograph, complete with four new chapters and updated referen...
For the solution of large sparse linear systems arising from interpo-lation problems using compactly...
Solving large, sparse systems of linear equations of the form Ax b is a key com-ponent in many scie...
An over view of advanced techniques for solving large sparse linear systems of equations is presente...
Some important applicative problems require the evaluation of functions of large and sparse and/or l...
This paper describes implementations of eight algorithms of Newton and quasi-Newton type for solving...
AbstractWe consider the problem of approximate solution x̄ of of a linear system Ax = b over the rea...
We give a new theoretical tool to solve sparse systems with finitely many solutions. It is based on ...
We propose a novel iterative algorithm for solving a large sparse linear system. The method is based...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/15...
SIGLEAvailable from British Library Document Supply Centre- DSC:4335.26205(HPL--92-167) / BLDSC - Br...
The availability of very high speed automatic digital13; computers with lsrge and fast Bemories has ...
Large systems of linear equations over $mathbb{F_2$ with sparse coefficient matrices have to be solv...